Results 201 to 210 of about 889,165 (240)
Pt@Cu/CuO heterostructures were designed for electrochemical N─N coupling of 3,5‐diamino‐1H‐1,2,4‐triazole. Mechanism investigation revealed that the Pt sites mediated co‐adsorption of substrates and hydroxyl on Cu/CuO sites. The elaborate Pt@Cu/CuO achieved an ultralow working potential of 0.832 VRHE with a high FE of 95%. A long‐term stability of 600
Jiachen Li +11 more
wiley +2 more sources
Bistable Switching of π‐Conjugation in a Dithienylethene‐Bridged Luminescent Trityl Diradicaloid
Photoswitches that affect π‐conjugation offer a powerful strategy for external manipulation of luminescent diradicals. Dithienylethene‐linked persistent trityl diradicaloids, DTE‐TTM2 and F6‐DTE‐TTM2, exhibit bistable switching of their optical, electrochemical and magnetic properties.
Xingmao Chang +11 more
wiley +1 more source
Electrochemical experiments reveal what happens, whereas first principles calculations explain why. Emerging computational electrochemistry is bridging these perspectives, enabling quantitative understanding of electrode/electrolyte interfaces and enabling the rational design of next‐generation energy storage materials.
Kenji Oqmhula, Ryo Maezono, Kenta Hongo
wiley +1 more source
THz‐EPR spectroscopy provides direct access to the low‐lying electronic structure and spin–phonon coupling in iron(II) spin crossover (SCO) complexes. Quantification of the high‐spin fraction (γHS$\gamma _{\text{HS}}$) and subtle shifts in magnetic transitions reveal the influence of the surrounding lattice and enable discrimination between microscopic
Jooris Beyer +8 more
wiley +1 more source
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On Hamiltonian Cycles and Hamiltonian Paths
Information Processing Letters, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mohammad Sohel Rahman, M Kaykobad
exaly +3 more sources
The Square of a Hamiltonian Cycle
SIAM Journal on Discrete Mathematics, 1994Let C be a cycle. The square of C is the graph obtained by joining every pair of vertices of distance 2 in C. Let G be a graph on n vertices with minimum degree $\delta ( G )$. This paper proves that, if $\delta ( G ) \geq \frac{5}{7}n$, then G contains the square of a Hamiltonian cycle.
Genghua Fan, Roland Häggkvist
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Hamiltonian Cycles and Markov Chains
Mathematics of Operations Research, 1994In this paper we derive new characterizations of the Hamiltonian cycles of a directed graph, and a new LP-relaxation of the Traveling Salesman Problem. Our results are obtained via an embedding of these combinatorial optimization problems in suitably perturbed controlled Markov chains.
Filar, JA, Krass, D
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A Remark on Hamiltonian Cycles
Mathematische Nachrichten, 1992AbstractLet G be an undirected and simple graph on n vertices. Let ω, α and χ denote the number of components, the independence number and the connectivity number of G. G is called a 1‐tough graph if ω(G – S) ⩽ |S| for any subset S of V(G) such that ω(G − S) > 1.
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On Hamiltonian cycles in the FCC grid
Computers & Graphics, 2020Abstract The face centered cubic (FCC) grid is a space-filling grid, one of the alternatives to the traditional cubic one. We show that there are five Hamiltonian cycles (non-equivalent up to rotation and symmetry), connecting the faces of a voxel in the FCC grid.
Lidija Comic, Paola Magillo
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A parallel reduction of Hamiltonian cycle to Hamiltonian Path in tournaments
Journal of Algorithms, 1993Summary: We propose a parallel algorithm which reduces the problem of computing Hamiltonian cycles in tournaments to the problem of computing Hamiltonian paths. The running time of our algorithm is \(O(\log n)\) using \(O(n^2/\log n)\) processors on a CRCW PRAM, and \(O(\log n \log \log n)\) on an EREW PRAM using \(O(n^2/ \log n \log \log n ...
Evripidis Bampis +3 more
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